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Volume & Surface AreaEdexcel IGCSE Maths: Subtopic test

10 questions, 26 marks

Edexcel IGCSE Maths

Volume & Surface Area

Total 26 marks

Name

Class

Date

  1. 1
    A cuboid has dimensions 5 cm by 4 cm by 3 cm.
    (a)
    What is its volume?
    [1 mark]
    • A12 cm312\ \text{cm}^3
    • B47 cm347\ \text{cm}^3
    • C60 cm360\ \text{cm}^3
    • D94 cm394\ \text{cm}^3
    (b)
    What is the total surface area of this cuboid?
    [1 mark]
    • A47 cm247\ \text{cm}^2
    • B94 cm294\ \text{cm}^2
    • C60 cm260\ \text{cm}^2
    • D120 cm2120\ \text{cm}^2
    (c)
    How many edges does a cuboid have?
    [1 mark]
    • A66
    • B88
    • C1010
    • D1212

    Total for question 1: 3 marks

  2. 2
    A cylinder has radius 4 cm and height 10 cm. Use π=3.14\pi = 3.14.
    (a)
    A cylinder has radius 4 cm and height 10 cm. Using π=3.14\pi = 3.14, find the volume of the cylinder.
    [2 marks]
    (b)
    Find the curved surface area of the cylinder (excluding the two circular ends).
    [2 marks]

    Total for question 2: 4 marks

  3. 3
    A triangular prism has a cross-sectional area of 18 cm2\text{cm}^2 and a length of 25 cm.
    (a)
    Find the volume of the prism.
    [3 marks]
    (b)
    Convert the volume found in part (a) into litres, given that 1 litre =1000 cm3= 1000\ \text{cm}^3.
    [3 marks]

    Total for question 3: 6 marks

  4. 4
    A water tank is a cuboid measuring 2 m by 1.5 m by 1 m. It is filled using a cylindrical pipe of radius 0.2 m and length 3 m. Use π=3.14\pi = 3.14.
    (a)
    A water tank is a cuboid measuring 2 m by 1.5 m by 1 m. Find the volume of the tank in m3\text{m}^3, and convert this volume into litres, given that 1 m3=10001\ \text{m}^3 = 1000 litres.
    [4 marks]
    (b)
    The tank is filled using a cylindrical pipe of radius 0.2 m and length 3 m. Using π=3.14\pi = 3.14, find the volume of the pipe, giving your answer in m3\text{m}^3 correct to 3 significant figures.
    [4 marks]
    (c)
    The empty tank is filled using water flowing through the pipe at a constant rate of 0.377 m3\text{m}^3 per minute (the value found in part (b)). Using the tank volume found in part (a), calculate the time taken, in minutes, to fill the tank completely, giving your answer to 1 decimal place.
    [5 marks]

    Total for question 4: 13 marks

End of questions